1988–89 Mersin İdmanyurdu season: Difference between revisions

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In mathematics, the '''E-function''' was introduced by {{harvs|txt|authorlink=Thomas Murray MacRobert|first=Thomas Murray|last=MacRobert|year=1937–38}}  to extend the [[generalized hypergeometric function|generalized hypergeometric series]] <sub>''p''</sub>''F''<sub>''q''</sub>(·) to the case ''p'' > ''q'' + 1. The underlying objective was to define a very general function that includes as particular cases the majority of the [[special function]]s known until then. However, this function had no great impact on the literature as it can always be expressed in terms of the [[Meijer G-function]], while the opposite is not true, so that the G-function is of a still more general nature.


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==Definition==
There are several ways to define the MacRobert E-function; the following definition is in terms of the [[generalized hypergeometric function]]:


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* when ''p'' &le; ''q'' and ''x'' ≠ 0, or ''p'' = ''q'' + 1 and |''x''| &gt; 1:
:<math>
E \!\left( \left. \begin{matrix} \mathbf{a_p} \\ \mathbf{b_q} \end{matrix} \; \right| \, x \right)  
= \frac{\prod_{j=1}^{p} \Gamma (a_j)} {\prod_{j=1}^{q} \Gamma (b_j)}
\;_{p}F_{q} \!\left( \left. \begin{matrix} \mathbf{a_p} \\ \mathbf{b_q} \end{matrix} \; \right| \, -x^{-1} \right)
</math>


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* when ''p'' &ge; ''q'' + 2, or ''p'' = ''q'' + 1 and |''x''| &lt; 1:
:<math>
E \!\left( \left. \begin{matrix} \mathbf{a_p} \\ \mathbf{b_q} \end{matrix} \; \right| \, x \right)
= \sum_{h=1}^{p} \frac{\prod_{j=1}^{p} \Gamma (a_j - a_h)^*}
{\prod_{j=1}^{q} \Gamma (b_j - a_h)} \Gamma (a_h) \; x^{a_h}
\;_{q+1}F_{p-1} \!\left( \left. \begin{matrix} a_h, 1 + a_h - b_1, \dots, 1 + a_h - b_q \\ 1 + a_h - a_1, \dots, *, \dots, 1 + a_h - a_p \end{matrix} \; \right| \, (-1)^{p-q} \;x \right).
</math>
 
The asterisks here remind us to ignore the contribution with index ''j'' = ''h'' as follows: In the product this amounts to replacing Γ(0) with 1, and in the argument of the hypergeometric function this amounts to shortening the vector length from ''p'' to ''p'' − 1. Evidently, this definition covers all values of ''p'' and ''q''.
 
==Relationship with the Meijer G-function==
The MacRobert E-function can always be expressed in terms of the [[Meijer G-function]]:
:<math>
E \!\left( \left. \begin{matrix} \mathbf{a_p} \\ \mathbf{b_q} \end{matrix} \; \right| \, x \right)  =
G_{q+1,\,p}^{\,p,\,1} \!\left( \left. \begin{matrix} 1, \mathbf{b_q} \\ \mathbf{a_p} \end{matrix} \; \right| \, x \right)
</math>
where the parameter values are unrestricted, i.e. this relation holds without exception.
 
==References==
* {{cite book | last= Andrews | first= L. C. | year= 1985 | title= Special Functions for Engineers and Applied Mathematicians | location= New York | publisher= MacMillan | isbn= 0-02-948650-5 | ref= harv}}
* {{cite book | last1= Erdélyi | first1= A. | author1-link= Arthur Erdélyi | last2= Magnus | first2= W. | last3= Oberhettinger | first3= F. | lastauthoramp= yes | last4= Tricomi | first4= F. G. | year= 1953 | title= Higher Transcendental Functions | volume= Vol. 1 | url= http://apps.nrbook.com/bateman/Vol1.pdf | format = PDF  | location= New York | publisher= McGraw&ndash;Hill | isbn= | ref= harv}} (see § 5.2, "Definition of the E-Function", p. 203)
* {{cite book | last1= Gradshteyn | first1= Izrail' Solomonovich | lastauthoramp= yes | last2= Ryzhik | first2= Iosif Moiseevich | title= Tablitsy integralov, summ, ryadov i proizvedeniy [Tables of integrals, sums, series and products] | language= Russian | edition= 5th | location= Moscow | publisher= Nauka | year= 1971 | ref= harv}} (see Chapter 9.4)
* {{cite journal | last= MacRobert | first= T. M. | authorlink= Thomas Murray MacRobert | title= Induction proofs of the relations between certain asymptotic expansions and corresponding generalised hypergeometric series | year= 1937–38 | journal= Proc. Roy. Soc. Edinburgh | volume= 58 | pages= 1–13 | jfm= 64.0337.01 | ref= harv}}
* {{cite journal | last= MacRobert | first= T. M. | url= http://www.digizeitschriften.de/resolveppn/GDZPPN00229060X | title= Barnes integrals as a sum of E-functions | journal= Mathematische Annalen | volume= 147 | issue= 3 | year= 1962 | pages= 240–243 | zbl= 0100.28601 | ref= harv}}
 
==External links==
* {{mathworld | urlname= MacRobertsE-Function | title= MacRobert's E-Function}}
 
[[Category:Hypergeometric functions]]
{{DEFAULTSORT:MacRobert E function}}

Revision as of 16:06, 25 January 2014

In mathematics, the E-function was introduced by Template:Harvs to extend the generalized hypergeometric series pFq(·) to the case p > q + 1. The underlying objective was to define a very general function that includes as particular cases the majority of the special functions known until then. However, this function had no great impact on the literature as it can always be expressed in terms of the Meijer G-function, while the opposite is not true, so that the G-function is of a still more general nature.

Definition

There are several ways to define the MacRobert E-function; the following definition is in terms of the generalized hypergeometric function:

  • when pq and x ≠ 0, or p = q + 1 and |x| > 1:
  • when pq + 2, or p = q + 1 and |x| < 1:

The asterisks here remind us to ignore the contribution with index j = h as follows: In the product this amounts to replacing Γ(0) with 1, and in the argument of the hypergeometric function this amounts to shortening the vector length from p to p − 1. Evidently, this definition covers all values of p and q.

Relationship with the Meijer G-function

The MacRobert E-function can always be expressed in terms of the Meijer G-function:

where the parameter values are unrestricted, i.e. this relation holds without exception.

References

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    There are various methods to go about discovering the precise property. Some local newspapers (together with the Straits Instances ) have categorised property sections and many local property brokers have websites. Now there are some specifics to consider when buying a 'new launch' rental. Intended use of the unit Every sale begins with 10 p.c low cost for finish of season sale; changes to 20 % discount storewide; follows by additional reduction of fiftyand ends with last discount of 70 % or extra. Typically there is even a warehouse sale or transferring out sale with huge mark-down of costs for stock clearance. Deborah Regulation from Expat Realtor shares her property market update, plus prime rental residences and houses at the moment available to lease Esparina EC @ Sengkang

External links

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